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T-S fuzzy modeling and control for a class of 2-D nonlinear systems

机译:一类二维非线性系统的T-S模糊建模与控制

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In this paper, T-S fuzzy modeling method is considered for a class of 2-D nonlinear systems which can be regarded as an extension of General type 2-D linear system to nonlinear case. One of the most substantial distinctions between 2-D systems and 1-D ones lies on that states of 2-D systems varies along two independent directions, leading to a spatial membership function. Another substantial distinction of 2-D systems is that states at different locations may be involved in premise variables of fuzzy rules. Considering these distinctions, the conventional T-S fuzzy modeling method for 1-D systems couldn't be extended to 2-D ones directly, thus leading to the work of this paper. Based on the established T-S model, stability analysis and stabilization can be conducted. Simulation examples are given to demonstrate the effectiveness and universality of the proposed approach.
机译:本文针对一类二维非线性系统考虑了T-S模糊建模方法,该方法可以看作是一般类型二维线性系统在非线性情况下的扩展。二维系统与一维系统之间最实质性的区别之一在于,二维系统的状态沿两个独立的方向变化,从而导致空间隶属度函数。二维系统的另一个显着区别是,模糊规则的前提变量可能涉及不同位置的状态。考虑到这些区别,传统的一维系统的T-S模糊建模方法不能直接扩展到二维系统,从而导致了本文的工作。基于已建立的T-S模型,可以进行稳定性分析和稳定化。仿真实例证明了该方法的有效性和通用性。

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